What is a Carnot cycle?

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(N/A) Carnot cycle is a theoretical thermodynamic cycle proposed by Nicolas $L$éonard Sadi Carnot in $1824$. It describes the most efficient possible heat engine operating between two heat reservoirs at temperatures $T_H$ (hot) and $T_C$ (cold). The cycle consists of four reversible processes:
$1$. Reversible isothermal expansion: The gas expands at a constant high temperature $T_H$,absorbing heat $Q_H$ from the source.
$2$. Reversible adiabatic expansion: The gas continues to expand without heat exchange,and its temperature drops from $T_H$ to $T_C$.
$3$. Reversible isothermal compression: The gas is compressed at a constant low temperature $T_C$,rejecting heat $Q_C$ to the sink.
$4$. Reversible adiabatic compression: The gas is compressed without heat exchange,and its temperature rises from $T_C$ back to $T_H$,completing the cycle.

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Similar Questions

$A$ Carnot engine takes $6000 \,cal$ of heat from a reservoir at $627^{\circ} C$ and gives it to a sink at $27^{\circ} C$. The work done by the engine is ......... $kcal$.

$A$ Carnot engine operating between temperatures $T_1$ and $T_2$ has an efficiency of $0.2$. When $T_2$ is lowered by $45 \text{ K}$, its efficiency becomes $0.5$. The temperatures $T_1$ and $T_2$ are respectively:

In a Carnot engine,the temperature of the reservoir is $527^{\circ} C$ and that of the sink is $200 \; K$. If the work done by the engine when it transfers heat from the reservoir to the sink is $12000 \; kJ$,the quantity of heat absorbed by the engine from the reservoir is $x \times 10^{6} \; J$. Find the value of $x$.

An engine performs $2000 \,J$ of mechanical work and discards $4000 \,J$ of heat each cycle. What is the thermal efficiency of the engine (in $\%$)?

$A$ Carnot engine operates between two reservoirs of temperatures $900 \; K$ and $300 \; K$. The engine performs $1200 \; J$ of work per cycle. The heat energy (in $J$) delivered by the engine to the low-temperature reservoir in a cycle is:

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